- Type
- Quiz
- Course
- CS202 Fundamentals of Front End Development
- Size
- PDF 28 KB
- Updated
- 23 Oct 2026
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Text from pages 1, 2, 3 of 8. Download the file for all 8 pages.
Name: ______________________________________
Pledge: _______________________________________________________________________
Signature: _____________________________________________________________________
There are 75 minutes for this exam and 100 points on the test; don’t spend too long on any one question!
The 12 short answer questions require only a sentence or two for full credit; the three long answer questions have their own page, and obviously require more. The questions are organized by topic, so the long answer questions are scattered throughout the exam (questions 5, 14, and
- . The long answer questions are worth about half of the test score; the short answer questions are all worth 4 points each, and constitute the other half. The reference sheet is on page 2.
All work must be on these exam pages.
Good luck!
_____ / 33
Part II: Structures _____ / 16
_____ / 51
Total _____ / 100
Sets (Rosen, p. 89) Boolean logic (Rosen, p. 24)
A U A A
A I U Identity laws p
p p
p
F
T
I U A U U A Domination
laws
p p
A A A A A A I U Idempotent
laws p p p p p p
A A = Complementation law p p ≡
A B B A A B B A I
I U
U Commutative
laws p q q p p q q p
C B A
C B A C B A
C B A I I
I I U U
U U Associative
laws r q p r q p r q p r q p
C A
B A
C B A C A
B A
C B A U I U
I U I U I
U I Distributive
laws r p
q p
r q p r p
q p
r q p
B A B A B A B A U
I I
U DeMorgan’s
laws q
p
q p q
p
q p
A B A A A B A A U I I U Absorption
laws p q p p p q p p
A A U A A I U Complement
laws
F
T
p
p p
p
Rules of inference (Rosen, p. 58)
Rule of Inference Tautology
q p p q p
p Addition
p q p p
q p Simplification
q p q p q p
q p Conjunction
q q p p q
q p p Modus ponens
p q p q p
q p q Modus tollens
r p r q q p r p
r q q p Hypothetical syllogism
q p q p q
p
q p Disjunctive syllogism
r q r p q p r q
r p
q p Resolution
Q1. (4 points): What is the converse of p→q?
Q2. (4 points): Given the Boolean proposition p↔q, write an equivalent compound proposition using only the operators ¬, ∧, and ∨.
Q3. (4 points): State the negation of the following quantified statement: y
Q x P y x
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